Liouville Equation, Entropic Distances, and Classical Universal Information Processes(COMPLEXITY AND NONEXTENSIVITY:NEW TRENDS IN STATISTICAL MECHANICS)

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概要

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• We consider the possibility of performing, in the context of Liouville dynamics, certain information related, universal processes on classical ensemble probability distributions. This problem constitutes a classical counterpart of the study of universal processes in quantum mechanics, which is nowadays the focus of intensive research. The time independence of appropriate entropic distances between time dependent solutions of Liouville equation allows to establish the impossibility of some of the alluded processes. The present problem is also considered within the framework of discrete classical dynamics.

• 理論物理学刊行会の論文
• 2006-06-05

著者

• Plastino A.

  Department Of Physics University Of Pretoria

関連論文

• Unitary Operators and Variational Approaches for One-Dimensional Hamiltonians : General and Mathematical Physics
• Liouville Equation, Entropic Distances, and Classical Universal Information Processes(COMPLEXITY AND NONEXTENSIVITY:NEW TRENDS IN STATISTICAL MECHANICS)

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